A substance decays at a rate of 47.68% per hour. (a) Complete the boxes below to write a formula for the amount Q at hour t, where Qo is the initial amount. Do not round any values. Q = Qo•( Number (b) Find the half-life of the substance. Solve analytically and report your exact answer involving natural or common logarithms. t= Number years (Your answer contains a logarithm.) half-life. (c) Report an approximate answer of the half-life accurate to hours The half-life is approximately Number hours Interpretation: The substance decays by Number % by about every Number hours.

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
Question
A substance decays at a rate of 47.68% per hour.
(a) Complete the boxes below to write a formula for the amount Q at hour t, where Qo is the initial amount.
Do not round any values.
Q = Q0°( Number
(b) Find the half-life of the substance.
Solve analytically and report your exact answer involving natural or common logarithms.
t=
Number
years (Your answer contains a logarithm.)
half-life.
(c) Report an approximate answer of the half-life accurate to hours
The half-life is approximately Number
hours
Interpretation: The substance decays by Number
% by about every Number
hours.
Transcribed Image Text:A substance decays at a rate of 47.68% per hour. (a) Complete the boxes below to write a formula for the amount Q at hour t, where Qo is the initial amount. Do not round any values. Q = Q0°( Number (b) Find the half-life of the substance. Solve analytically and report your exact answer involving natural or common logarithms. t= Number years (Your answer contains a logarithm.) half-life. (c) Report an approximate answer of the half-life accurate to hours The half-life is approximately Number hours Interpretation: The substance decays by Number % by about every Number hours.
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